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Numerical linear algebra / Eigenvalues and eigenvectors / Eigenvalue algorithm / Nonlinear eigenproblem / Lanczos algorithm / ARPACK / Preconditioner / Vector space / Quadratic eigenvalue problem / Algebra / Mathematics / Linear algebra


ACCELERATING THE LSTRS ALGORITHM J. LAMPE ∗, M. ROJAS
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Document Date: 2009-07-22 11:24:00


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City

Santos / Philadelphia / Rojas / Hamburg / Sorensen / /

Company

Generalized Lanczos Trust / Large-Scale Trust / /

Country

Germany / United States / /

Currency

pence / /

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Facility

Technical University of Denmark / Institute of Numerical Simulation / Hamburg University of Technology / Rice University / /

IndustryTerm

trust-region solution / suitable algorithm / appropriate solution / matrixvector products / boundary solutions / above mentioned algorithm / approximate solution / boundary solution / matrix-vector products / real software uses / search space / approximate solutions / linear systems / interior solution / numerical solution / /

OperatingSystem

Linux / /

Organization

Technical University of Denmark / Rice University / Houston / German Federal Ministry of Education / National Science Foundation / Institute of Numerical Simulation / Department of Informatics and Mathematical Modelling / Hamburg University of Technology / /

Position

rT / /

ProgrammingLanguage

MATLAB / C / /

ProvinceOrState

Texas / /

Technology

following algorithm / LSTRS ALGORITHM / resulting algorithm / Linux / suitable algorithm / Simulation / Jacobi-Davidson algorithm / 0 Algorithm / resulting algorithms / above mentioned algorithm / /

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